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- 1.
- 2.
Learning Objectives
• Understandwhat amortization means
• Learn amortization formulas
• Apply amortization in real-life Filipino business
contexts
• Compute loan payments and schedules
- 3.
- 4.
Key Terms
• Principal– Original loan amount
• Interest – Cost of borrowing
• Term – Loan duration
• Payment – Regular installment amount
- 5.
Amortization Formula
• A= P × [i(1+i)^n] / [(1+i)^n – 1]
• A = payment per period
• P = principal, i = interest rate per period, n =
number of periods
- 6.
Example: Loan Payment
•P = ₱500,000, i = 10% annually, term = 5 years
(annual payment)
• A = 500,000 × [0.10(1.10)^5] / [(1.10)^5 – 1]
• A = ₱131,366.27
- 7.
- 8.
- 9.
Full 5-Year Table
•Year 1: ₱131,366.27 (Interest: ₱50,000,
Principal: ₱81,366.27)
• Year 2: ...
• Year 5: Loan fully paid
- 10.
- 11.
- 12.
Monthly vs AnnualPayments
• Monthly: Smaller payment, more frequent
• Annual: Larger payment, less frequent
- 13.
- 14.
- 15.
- 16.
Solution
• A =₱77,546.33
• Year 1 Interest = ₱16,000
• Year 1 Principal = ₱61,546.33
• Balance after Year 1 = ₱138,453.67
- 17.
- 18.
Common Mistakes
• Notconverting interest rate properly
• Mixing monthly and annual rates
• Rounding errors
- 19.
- 20.
Thank You /Q&A
• Any questions?
• Share a personal loan example for discussion
Editor's Notes
- #1 Introduce amortization topic, explaining its importance in finance and loans.
- #2 Outline the goals for the lesson.
- #3 Give examples: housing loan, car loan, business loan.
- #4 Define and explain each term.
- #5 Explain how each variable affects payment calculation.
- #6 Solve step-by-step.
- #7 Explain why it's important to understand payment distribution.
- #8 Show how to get interest and principal for the first year.
- #9 Encourage students to practice completing the table.
- #10 Relate amortization to real-life Filipino scenarios.
- #11 Discuss how each factor changes the payment.
- #12 Compare pros and cons for borrowers.
- #13 Encourage students to see benefits of prepayments.
- #14 Connect amortization to business growth strategies.
- #15 Let students solve individually or in pairs.
- #16 Explain step-by-step solution.
- #17 Show quick calculation options.
- #18 Warn students about frequent calculation errors.
- #19 Summarize major points learned.
- #20 Invite questions and class participation.